Deconfining $$ \mathcal{N} $$ = 2 SCFTs or the art of brane bending
Deconfining $$ \mathcal{N} $$ = 2 SCFTs or the art of brane bending
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解除 $$ mathcal{N} $$ = 2 SCFT 或膜弯曲艺术的限制
DOI：
10.1007/jhep03(2022)140
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发表时间：
2022
影响因子：
5.4
通讯作者：
Sorout, Ajit Kumar
中科院分区：
文献类型：
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作者：
Etxebarria, Iñaki García;Heidenreich, Ben;Lotito, Matteo;Sorout, Ajit Kumar
我们引入了一个系统的方法来构建= 1拉格朗日一类相互作用= 2 SCFT。我们详细分析了最简单的情况下的建设，所产生的将膜在orientifolded的102/102奇异。用这种方法，我们得到了所有R2，k理论的拉格朗日描述.这一类中的秩1理论是E6 Minahan-Nemeschansky理论和C2 × U（1）Argyres-Wittig理论。从我们的膜构造中产生的拉格朗日量显然表现出SCFT的整个预期味对称群（对于偶数k）或其满秩子群（对于奇数k），因此我们可以计算= 2 SCFT的全超共形指数，并且还系统地识别与穿刺部分闭合相关的希格斯。
We introduce a systematic approach to constructing= 1 Lagrangians for a class of interacting= 2 SCFTs. We analyse in detail the simplest case of the construction, arising from placing branes at an orientifolded ℂ 2/ℤ 2 singularity. In this way we obtain Lagrangian descriptions for all the R 2, k theories. The rank one theories in this class are the E 6 Minahan-Nemeschansky theory and the C 2× U (1) Argyres-Wittig theory. The Lagrangians that arise from our brane construction manifestly exhibit either the entire expected flavour symmetry group of the SCFT (for even k) or a full-rank subgroup thereof (for odd k), so we can compute the full superconformal index of the= 2 SCFTs, and also systematically identify the Higgsings associated to partial closing of punctures.